Period two implies chaos for a class of multivalued maps: A naive approach

Author:

Andres Jan

Funder

Council of Czech Government

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Modeling and Simulation

Reference20 articles.

1. Coexistence of cycles of a continuous map of a line into itself;Sharkovskii;Ukrain. Math. J.,1964

2. Period three implies chaos;Li;Amer. Math. Monthly,1975

3. Period three implications for expansive maps in Rn;Andres;J. Difference Eqns. Appl.,2004

4. On the connection between periodicity and chaos of continuous functions and their iterates;Graw;Aequationes Math.,1979

5. Period ≠2n implies chaos;Oono;Progr. Theor. Phys.,1978

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1. Bifurcations of hidden orbits in discontinuous maps;Nonlinearity;2021-07-26

2. Chaos for multivalued maps and induced hyperspace maps;Chaos, Solitons & Fractals;2020-09

3. Sharkovsky-Type Theorems on S1 Applicable to Differential Equations;International Journal of Bifurcation and Chaos;2017-03

4. On the notion of random chaos;Proceedings of the American Mathematical Society;2017-01-25

5. Periodic orbits for multivalued maps with continuous margins of intervals;Topological Methods in Nonlinear Analysis;2016-08-17

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